where \(\mathcal {G}\)  and \(\mathcal {H}\)  are normal and co-normal sets, respectively, in the hyper-rectangle [1]},

\(&\big [0, c^{-}({\normalsize \tilde{{\mathbf {{p}}}}_\text{Max}})-c^{-}({\normalsize \mathbf {0}})\big ]\times \big [0,\hat{c}^{-}({\normalsize \bar{{\mathbf {{q}}}}_\text{Max}})-\hat{c}^{-}({\normalsize \mathbf {0}})\big ]\times \big [0,\tilde{{\mathbf { {p}}}}_\text{Max}\big ]\nonumber \\&\times \big [0,\bar{{\mathbf { {q}}}}_\text{Max}\big ]\times \big [0, c_i^{-}({\normalsize \tilde{{\mathbf {{p}}}}_{\text{Max},k}})-c_i^{-}({\normalsize \mathbf {0}})\big ]\nonumber \\&\times \big [0,\hat{c}_j^{-}({\normalsize \bar{{\mathbf {{q}}}}_{\text{Max},m}})-\hat{c}_j^{-}({\normalsize \mathbf {0}})\big ]\times \big [0,\tilde{{\mathbf { {p}}}}_{\text{Max},k}\big ]\times \big [0,\bar{{\mathbf { {q}}}}_{\text{Max},m}\big ]\) 
